A moonshiner makes the error of filling a glass jar to the brim and capping it tightly. The moonshine expands more than the glass when it warms up, in such a way that the volume increases by 0.6% (that is, ΔV/V0 = 6 ✕ 10-3) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.8 ✕ 109 N/m2, assuming the jar does not break. N/cm2 ????In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?)Yes or no

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Asked Sep 18, 2019
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A moonshiner makes the error of filling a glass jar to the brim and capping it tightly. The moonshine expands more than the glass when it warms up, in such a way that the volume increases by 0.6% (that is, ΔV/V0 = 6 ✕ 10-3) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.8 ✕ 109 N/m2, assuming the jar does not break.

 N/cm2 ????

In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?)

Yes or no

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Expert Answer

Step 1

the formula for the bulk modulus is 

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ΔΡ Β Δν

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Step 2

substitute the given quantities to calculate...

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AP 6x101.8x10° N/m* AP 10.8x10 N/m 10 cm 1.08x10 N/cm 1m2

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